Cylinder volume calculator online. How to calculate the volume of containers of various shapes

The number of boxes

Result:

Volume of one box (m 3):

Total volume(m3):

Use the received
result for
filling out an application

d= m cm
h= m cm

Number of pipes

Result:

Volume of one pipe (m 3):

Total volume(m3):

Use the received
result for
filling out an application

How to calculate the volume of a box?

Do you have a question about delivery?, and there was also a need to know how to calculate the volume of cargo, do you need our help? We know how to calculate the volume of cargo; on this page you see a calculator that will accurately perform the calculations.

In general, for what purpose is the volume calculated?

The volume must be calculated in order to avoid misunderstandings when loading loaded boxes into a vehicle. Today it is not difficult to calculate the volume with the help of modern technologies; just being here is enough.

What criteria do we use to calculate cargo volume?

Firstly, everyone knows that every detail is important in the delivery process, and it is important to calculate the volume of the cargo as a whole without errors. As already mentioned, our volume calculator will help you calculate the volume of cargo; it will do it quickly and reliably!

Second- volume calculator, start it on our website, it has already been said above, as you can see, we care about our clients. A volume calculator is what can make working with calculations as easy as possible and completely kill your doubts.

What do we give you?

What else is needed?

For example…

You are an entrepreneur who transports goods from China, and you constantly need a volume calculator. You can quickly find a volume calculation calculator on the pages of our website, and perform your calculations right away.

Nowadays, entrepreneurship rests on Chinese production of goods, but where did the need to calculate the volume come from? It is necessary to calculate the volume in order to find out the total volume of the cargo, and then select the type of transport.

What is the calculation of delivery volumes? And what role does he play?

Volume calculation- this is how much, you have already understood a very important stage in delivery, and you need to trust it in the reliable hands of professionals. The calculation of cargo volume must be done carefully, taking into account all dimensions and converting them into cubic meters.

But unfortunately, not everyone copes with these calculations.

Back in school days, we studied how to calculate the volume of cargo in m3, but unfortunately, you won’t remember all of this. How to calculate the volume of cargo in m3 - there are times when this question comes first, for example during delivery.

That's what this page exists for!

After all, that's what this page is for, to help you calculate delivery.

To calculate the volume of a box, you don’t have to try to do it yourself, you just need to fill in the empty fields. The volume of the box will be calculated automatically by our calculator; if in doubt, check it yourself.

This is why we reminded you of the volume formula.

Calculation of cargo volume in cubic meters you need in order to submit the correct application for its transportation. Calculating the volume of cargo in cubic meters, i.e. knowing the volume itself will help you decide which type of delivery is right for you.

Now let's move on to the main thing, let's talk about how to make calculations and why they are necessary.

First, let's figure it out...

Calculating the volume of cargo is not always as easy as it seems, all this is due to the fact that boxes can be of various shapes. Calculating the cargo volume of a rectangular box is a trifle, but the rest is a bit difficult, you need to know the formulas.

First, let's define the form; to do this, we first find out what they exist.

What shape can the box have?

  • Rectangle;
  • Cylinder;
  • Truncated pyramid (very rare).

Then follow the measurements

Before calculating the volume of the box, let’s measure it, but remember, the more accurately the measurements are made, the easier it is for you. "How to calculate the volume of a box?" - what to do next: determine what shape it is (cube or rectangle), dimensions.

What does knowledge of volume give us?

Knowing the volume of the box will prevent misunderstandings when loading goods into any type of transport that may exist. Almost nothing depends on the volume of the box; on the contrary, everything depends on the size of the product itself.

And why? Everything is obvious here; before purchasing a box, you need to find out the size of the cargo that you are going to transport across the border.

Well, you know the size of the cargo, now all that remains is to calculate its volume (in order to purchase a box).

So, in order to find out how to calculate the volume of cargo in m3, you will need the formula first. How to calculate the volume of cargo in m3, the formula will help without a doubt in this matter, this is how it looks like V=a*b*h, everything is very simple.

Moreover, you already know it.

We would like to remind you that...

To make it easier for you to determine which type of transport to choose for delivery, you need to calculate the volume of cargo in m3. It is very simple to calculate the volume of cargo in m3; here you need to know the exact dimensions, which then need to be multiplied.

The units must be converted specifically to m3, otherwise it will not be possible to calculate delivery.

But what if the shape of the box is not rectangular, but round? After all, this is very rare, but it still happens.

You can calculate the volume of boxes or containers with a circle at their base, and there is also a formula for this. The volume of boxes can be calculated by the shape of a circle using the expression V *r2*h; the dimensions must first of all be accurately measured.

Volume calculator

We present to your attention a calculator: cargo volume in m3, with the help of which you can make calculations yourself. The cargo volume calculator is located on the rental website specifically for your convenience and for quick calculations.

Why do you need a cargo volume calculator?

We are business people and wasted time sometimes carries big disadvantages. Do you want to receive cargo quickly and reliably? And at the same time, find out the prices for their transportation and delivery as soon as possible?

This is where the cargo volume calculator will help!

Our volume calculator allows you to calculate the volume of cargo in m3, so the question about the volume of the box will no longer arise. The volume calculator is simple and easy to use; it will give results for both the volume of the box and the load.

So, using the volume calculator you solve several questions:

How to calculate the volume of a cargo (or box)? Don't forget about the quantitative unit you are taking into account.

Have you encountered one of them or encountered a similar one? Our company is pleased to offer for your convenience the volume in cubic meters of a box to calculate using a convenient calculator.

And finally, let's remember math!

What is the most common problem?

Many people confuse then how to calculate the volume of flat and volumetric figures, because they are mistaken in concepts, or rather, they find it difficult to answer. You don’t need to know how to calculate the volume, it’s enough that you indicate the dimensions, the main thing is not to forget that there are 3 of them.

Having completed all the calculations, one more task remains.

What kind of transport do you need?

Let us remind you that in delivery, in addition to how to calculate the cubic capacity, there are no less important things, for example, the placement of goods. You know how to calculate the cubic capacity, so everything else is in your hands, now the choice of transport depends on you.

Instructions

You will need

  • Ruler or tape measure.
  • Pencil or marker.
  • A sheet of paper or cardboard or other suitable object with right angles.

Instructions

Let's assume you have a cylindrical water container. You need to fill it with water, but to do this you want to calculate the volume that it will fill.

From your school geometry course you know what it looks like:

Now let's determine the area of ​​the base. The area of ​​a circle, as we also know from school geometry, is determined by the formula:

where π is a number indicating the ratio of the circumference and and is equal to 3.14159265...,

note

If you measure the parameters of your cylinder in centimeters, you will get the result in cubic centimeters (cm3). If measurements are carried out in meters, then the result will, accordingly, be obtained in cubic meters (m3).

Helpful advice

If you need to convert cubic centimeters to liters of volume, then multiply the result by 0.001, this will be the volume of the cylinder in liters. If your result is calculated in cubic meters, then multiply it by 1000. For example: as a result of measurements and calculations, you received a volume equal to 0.5 m3. In liters it will be 0.5 x 1000 = 500 liters.

Sources:

  • Mathematical dictionary

The mass of a body is one of its most important physical characteristics, which shows its gravitational properties. Knowing the volume of a substance, as well as its density, one can easily calculate and mass body, which is based on this substance.

You will need

  • The volume of the substance is V, its density p.

Instructions

Let us be given an inhomogeneous object with mass V and mass m. Then it can be calculated using the formula:
p = m/V.
It follows from this that in order to calculate mass, you can use its corollary:
m = p*V. Consider: Let us be given a platinum bar. Its 6 cubic meters. Let's find him mass.
The problem is solved in 2 steps:
1) According to the table of various densities, the density of platinum is 21500 kg/cubic. .
2) Then, knowing the density and volume of this substance, we calculate it mass:
6*21500 = 129000 kg, or 129 tons.

Video on the topic

A cylinder is a stereometric geometric figure formed by rotating a rectangle around one of its sides, and having circles at its bases. A physical example could be a piece of wire, a tube. To determine the volume of a cylindrical body, you must first determine what type cylinder it has.

Measure all required distances in meters. The volume of many three-dimensional figures can be easily calculated using the appropriate formulas. However, all values ​​​​substituted into formulas must be measured in meters. Therefore, before plugging values ​​into the formula, make sure that they are all measured in meters, or that you have converted other units of measurement to meters.

  • 1 mm = 0.001 m
  • 1 cm = 0.01 m
  • 1 km = 1000 m
  • To calculate the volume of rectangular figures (cuboid, cube), use the formula: volume = L × W × H(length times width times height). This formula can be considered as the product of the surface area of ​​one of the faces of the figure and the edge perpendicular to this face.

    • For example, let’s calculate the volume of a room with a length of 4 m, a width of 3 m and a height of 2.5 m. To do this, simply multiply the length by the width and by the height:
      • 4 × 3 × 2.5
      • = 12 × 2.5
      • = 30. The volume of this room is 30 m 3.
    • A cube is a three-dimensional figure with all sides equal. Thus, the formula for calculating the volume of a cube can be written as: volume = L 3 (or W 3, or H 3).
  • To calculate the volume of figures in the form of a cylinder, use the formula: pi× R 2 × H. Calculating the volume of a cylinder comes down to multiplying the area of ​​the circular base by the height (or length) of the cylinder. Find the area of ​​the circular base by multiplying pi (3.14) by the square of the radius of the circle (R) (radius is the distance from the center of the circle to any point lying on this circle). Then multiply the result by the height of the cylinder (H) and you will find the volume of the cylinder. All values ​​are measured in meters.

    • For example, let's calculate the volume of a well with a diameter of 1.5 m and a depth of 10 m. Divide the diameter by 2 to get the radius: 1.5/2 = 0.75 m.
      • (3.14) × 0.75 2 × 10
      • = (3.14) × 0.5625 × 10
      • = 17.66. The volume of the well is 17.66 m 3.
  • To calculate the volume of a ball, use the formula: 4/3 x pi× R 3 . That is, you only need to know the radius (R) of the ball.

    • For example, let's calculate the volume of a balloon with a diameter of 10 m. Divide the diameter by 2 to get the radius: 10/2 = 5 m.
      • 4/3 x pi × (5) 3
      • = 4/3 x (3.14) × 125
      • = 4.189 × 125
      • = 523.6. The volume of the balloon is 523.6 m 3.
  • To calculate the volume of cone-shaped figures, use the formula: 1/3 x pi× R 2 × H. The volume of a cone is equal to 1/3 of the volume of a cylinder, which has the same height and radius.

    • For example, let's calculate the volume of an ice cream cone with a radius of 3 cm and a height of 15 cm. Converting to meters, we get: 0.03 m and 0.15 m, respectively.
      • 1/3 x (3.14) × 0.03 2 × 0.15
      • = 1/3 x (3.14) × 0.0009 × 0.15
      • = 1/3 × 0.0004239
      • = 0.000141. The volume of an ice cream cone is 0.000141 m 3.
  • To calculate the volume of irregular shapes, use several formulas. To do this, try to break the figure into several figures of the correct shape. Then find the volume of each such figure and add up the results.

    • For example, let's calculate the volume of a small granary. The warehouse has a cylindrical body with a height of 12 m and a radius of 1.5 m. The warehouse also has a conical roof with a height of 1 m. By calculating the volume of the roof separately and the volume of the body separately, we can find the total volume of the granary:
      • pi × R 2 × H + 1/3 x pi × R 2 × H
      • (3.14) × 1.5 2 × 12 + 1/3 x (3.14) × 1.5 2 × 1
      • = (3.14) × 2.25 × 12 + 1/3 x (3.14) × 2.25 × 1
      • = (3.14) × 27 + 1/3 x (3.14) × 2.25
      • = 84,822 + 2,356
      • = 87.178. The volume of the granary is equal to 87.178 m 3.
  • Among the many geometric shapes, a cylinder is often found. This geometric body is used in numerous calculations. According to the accepted terminology, this concept usually means a body of a geometric type, which is based on a surface. This surface is also cylindrical in shape.

    In the literature, this surface is often referred to as side view surface. In addition, in such a figure there is a pair of surfaces called bases. These bases of the cylinder are circles of equal diameter. A cylinder with a circle at its base is considered to be circular.

    Since school days, everyone has been familiar with the classic cylinder figure. This is a circular cylinder.

    In mathematics there are several types of cylinders, which are constantly used in geometry.

    1. Straight type cylinder. This is a geometric figure that has a right angle between the side surface and the bases. This type is the most common and is often used in solving a large number of problems.
    2. Inclined cylinder. Based on the base of the figure, we can conclude that the angle between the side surface and the base of the figure will be different from straight. At the same time, it can fluctuate in its value, both up and down from the right angle.

    Volume calculation

    Quite often, to work with cylinders, you need to calculate its volume. This procedure has recently been performed using computer technology. However, to carry out such a procedure it is not necessary to use a calculator and other additional methods for solving the problem.

    Now there are several basic methods that allow you to calculate this parameter. These are, in fact, universal formulas. Each of these formulas has its own input parameters, starting from which you can find the required volume value. This allows us to achieve a number of positive aspects in the calculations.

    1. The time required to carry out volume calculation operations is significantly reduced.
    2. Reduces the likelihood that an error may be made in calculations
    3. A limited number of parameters are required for calculation, knowledge of which makes it possible to achieve results.

    Initial data

    When calculating a parameter such as volume, it is necessary to remember that initial knowledge of the parameter is required, which will be the initial data for such a procedure.

    Must have height value. This is the distance from the bottom and top base of the figure. However, depending on the type, it can be defined differently. In the situation of a rectangular cylinder, the height corresponds to the distance between the bases of the figure. If it is of an inclined type, then the distance will be calculated in a different way. This is a parameter that corresponds to the length of a straight line drawn at a right angle from one base to the plane on which the second base lies.

    After determining this value, you can begin to calculate the volume.

    Calculation methods

    There are two main methods, which allow the calculation of such a parameter.

    1. A method for calculating the volume of a cylinder based on the height of a geometric figure. This method is a universal tool and can be used for any type of shape, both rectangular and inclined cylinders. In addition to the height value in this method, you should also know the area of ​​the base. If we take a closer look at this parameter, we should note that the base is a circle. Therefore, the area of ​​a circle is calculated based on the radius. Thus, the second parameter in this method should be the radius of the base of the cylinder. Then the area is determined according to the standard formula.

    S= P *R^2

    • S - Area of ​​the base of the figure.

    The volume of the cylinder is directly calculated based on the standard formula.

    This formula uses the following notation using variables:

    • S – The area of ​​the base of a cylinder shaped like a circle.
    • V is the volume of the cylinder.
    1. The second method that allows you to calculate the volume of a given figure is the ratio of parameters such as the height of the cylinder and the radius of its base. In fact, this formula is a transformed formula of the first method. There is no division into intermediate stages of calculating parameters. All mathematical operations are immediately included.

    Thus, it simultaneously calculates the area of ​​a circle and the volume of a cylinder.

    Here is the formula for calculating the volume of a cylinder for this method.

    V= P *R^2*h

    This formula uses the following notation using variables:

    • P is a parameter indicating the relationship between the length and radius of a circle, equal to 3.1415928.
    • R – Radius of the circle lying at the base of the cylinder.
    • h – Height of the geometric figure.
    • V – Cylinder volume.

    Volume in liters

    If we talk about finding the volume of such a geometric figure, then it should be noted that this is a task not only for the school curriculum. Using the previously described methods, it is possible to calculate the volume of a container of an unknown type.

    Eg, it is possible to calculate the volume of the watering tank in the garden plot. However, there is also a peculiarity when carrying out the calculation. All values ​​must be substituted into formulas in meters. As a result of the calculation, a value is obtained that will be measured in cubic meters.

    However, when calculating irrigation tanks, it is customary to use measurements in liters. To do this, it is necessary to recalculate the resulting volume value into liters. This is based on a simple ratio where one cubic meter equals 1000 liters of liquid.

    If calculations occur in centimeters, then the result will be in cubic centimeters. Then you need to understand that there is a clear relationship between cubic centimeters and liters. The conversion occurs by dividing the resulting volume value by 1000. After this, the data will be presented in liters.

    If it is necessary to initially convert the parameter obtained as a result of calculations from cubic centimeters to cubic meters, then it is enough to perform the division operation. The volume is divided by 1,000,000. This is due to the fact that a cubic meter is a cube whose side is 100 centimeters. Therefore, the volume in centimeters will be equal to the product 100*1000*100. Accordingly, it will be 1,000,000 cubic centimeters.

    Using an online calculator, you can correctly calculate the volume of a container such as a cylinder, barrel, tank, or the volume of liquid in any other horizontal cylindrical container.

    Let's determine the amount of liquid in an incomplete cylindrical tank

    All parameters are indicated in millimeters

    L— Height of the barrel.

    H— Liquid level.

    D— Tank diameter.

    Our online program will calculate the amount of liquid in the container, determine the surface area, free and total cubic capacity.

    The determination of the main parameters of the cubic capacity of tanks (for example, a regular barrel or tank) should be made based on the geometric method for calculating the capacity of the cylinders. In contrast to methods for calibrating a container, where the volume is calculated in the form of real measurements of the amount of liquid using a measuring ruler (according to the readings of the meter rod).

    V=S*L – formula for calculating the volume of a cylindrical tank, where:

    L is body length.

    S is the cross-sectional area of ​​the tank.

    According to the results obtained, capacity calibration tables are created, which are also called calibration tables, which allow you to determine the weight of the liquid in the tank by specific gravity and volume. These parameters will depend on the filling level of the tank, which can be measured using a meter rod.

    Our online calculator allows you to calculate the capacity of horizontal and vertical containers using a geometric formula. You can find out the useful capacity of the tank more accurately if you correctly determine all the main parameters that are listed above and are involved in the calculation.

    How to correctly define master data

    Determining the lengthL

    Using a regular tape measure, you can measure the length L of a cylindrical tank with a non-flat bottom. To do this, you need to measure the distance between the intersecting lines of the bottom with the cylindrical body of the container. In the case of a horizontal tank with a flat bottom, then in order to determine the size L, it is enough to measure the length of the tank along the outside (from one edge of the tank to the other), and subtract the bottom thickness from the result obtained.

    Determine the diameter D

    The easiest way is to determine the diameter D of a cylindrical barrel. To do this, it is enough to use a tape measure to measure the distance between any two extreme points of the lid or edge.

    If it is difficult to correctly calculate the diameter of the container, then in this case you can use the measurement of the circumference. To do this, use a regular tape measure to circle the entire tank around the circumference. To correctly calculate the circumference, two measurements are taken in each section of the tank. To do this, the surface being measured must be clean. Having found out the average circumference of our container - Lcr, we proceed to determining the diameter using the following formula:

    This method is the simplest, since often measuring the diameter of a tank is accompanied by a number of difficulties associated with the accumulation of various types of equipment on the surface.

    Important! It is best to measure the diameter in three different sections of the container, and then calculate the average value. Since often, these data can differ significantly.

    Averaged values ​​after three measurements allow us to minimize the error in calculating the volume of a cylindrical tank. As a rule, used storage tanks undergo deformation during operation, may lose strength, and decrease in size, which leads to a decrease in the amount of liquid inside.

    Determining the levelH

    To determine the liquid level, in our case it is H, we need a meter rod. Using this measuring element, which is lowered to the bottom of the container, we can accurately determine the parameter H. But these calculations will be correct for tanks with a flat bottom.

    As a result of calculating the online calculator, we get:

    • Free volume in liters;
    • Amount of liquid in liters;
    • Volume of liquid in liters;
    • Total tank area in m²;
    • Bottom area in m²;
    • Lateral surface area in m².